Question

the figure on the right is a scaled copy of the figure on the left. answer attempt 2 out of 2 which side in the figure on the right corresponds to segment ed? sr what is the scale factor? 2

Explanation:

Step1: Identify similar - shaped figures

The two figures are similar. Corresponding sides of similar figures are in proportion.

Step2: Determine corresponding sides

In similar figures, the order of vertices matters. If we assume the larger figure \(BCDE\) and the smaller figure \(QTSR\) are similar, the side that corresponds to \(ED\) is \(SR\) as they are in the same relative position in the similar - shaped polygons.

Step3: Calculate scale factor (no side - length given)

Since no side - lengths are given for the actual calculation of the scale factor, we can't calculate a numerical value for the scale factor. But if we assume the scale factor from the larger figure to the smaller figure is \(k\), and if we knew the length of a pair of corresponding sides, say \(l_1\) (length of a side in the larger figure) and \(l_2\) (length of the corresponding side in the smaller figure), the scale factor \(k=\frac{l_2}{l_1}\).

Answer:

The side that corresponds to segment \(ED\) is \(SR\). Since no side - lengths are provided, the scale factor can't be determined numerically.